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Minimal Realization of a Positive Definite Spatial Stiffness Matrix with a Parallel Connection of Springs

机译:弹簧并联的正定空间刚度矩阵的最小实现

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This article presents a method for determining a minimal realization of an arbitrary positive definite spatial stiffness matrix K through the use of a mechanism constructed of a parallel connection of sprgins. The springs are of two types: simple springs and nonsimple springs. The term simple spring refers to a purely translational or purely rotational passive spring while a nonsimple spring couples translational and rotational components. Any positive definite spatial stiffness matrix can be realized with six such springs. However, simple springs are much easier to implement than nonsimple springs. Thus, one generally wants to minimize the number of nonsimple springs. This article presents a method for minimizing the number of screw springs requried while keeping the total number of springs to be six.
机译:本文介绍了一种方法,该方法通过使用由弹簧的平行连接构成的机制来确定任意正定空间刚度矩阵K的最小实现。弹簧有两种类型:简单弹簧和非简单弹簧。术语“简单弹簧”是指纯平移或纯粹旋转的被动弹簧,而非简单弹簧则耦合平移和旋转组件。六个这样的弹簧都可以实现任何正的确定空间刚度矩阵。但是,简单弹簧比非简单弹簧容易实施。因此,人们通常希望使非简单弹簧的数量最小化。本文提出了一种在使弹簧总数保持为六个的同时最小化需要的螺旋弹簧数量的方法。

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